gooday

Geometry on the space with affine connection is more general than
Riemanian geometry. I thought the Grassmann algebla on the former
space might be relevant with the gauge transformation. Namely the
structure equation on the Grassmann algebla corresponds to the gauge
field.
For details:

http://139.134.5.123/tiddler2/gauge4/gauge.htm

shmuel (seymour j.) metz

In <a3f6d1c3.0308190200.3078e8a1@posting.google.com>, on 08/19/2003
at 03:00 AM, gooday@hotvoice.com (tontoko hirorin) said:

No, because the gauge group is not limited to the linear
transformations of the tangent space or of the Grassmann algebra on
it. You need to deal with connections on an arbitrary vector bundle,
not necessarily related to the tangent bundle.

--
Shmuel (Seymour J.) Metz, SysProg and JOAT

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shmuel (seymour j.) metz

In <a3f6d1c3.0308190200.3078e8a1@posting.google.com>, on 08/19/2003
at 03:00 AM, gooday@hotvoice.com (tontoko hirorin) said:

No, because the gauge group is not limited to the linear
transformations of the tangent space or of the Grassmann algebra on
it. You need to deal with connections on an arbitrary vector bundle,
not necessarily related to the tangent bundle.

--
Shmuel (Seymour J.) Metz, SysProg and JOAT

Any unsolicited bulk E-mail will be subject to legal action. I reserve the
right to publicly post or ridicule any abusive E-mail.

Reply to domain Patriot dot net user shmuel+news to contact me. Do not reply
to spamtrap@library.lspace.org